An efficient grid algorithm for faster clustering using K medoids approach

G. M. Daiyan, F. Abid, Md. Ataur Rahman Khan, A. Tareq
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引用次数: 5

Abstract

Clustering is the methodology to separate similar objects of data set in one cluster and dissimilar objects of data set in another cluster. K means and K medoids are most widely used Clustering algorithms for selecting group of objects for data sets. k means clustering has less time complexity than k medoids method, but k means clustering method suffers from extreme values. So, we have focused our view to k medoids clustering method. Conventional k-medoids clustering algorithm suffers from many limitations. We have done analysis on these limitations such as the problem of finding natural clusters, the dependency of output on the order of input data. In this paper we have proposed a new algorithm named Grid Multidimensional K medoids which is designed to overcome the above limitations and provide a faster clustering than K medoids.
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一种基于K介质的快速聚类网格算法
聚类是一种将数据集的相似对象从一个聚类中分离出来,而将数据集的不同对象从另一个聚类中分离出来的方法。K均值和K介质是最常用的聚类算法,用于选择数据集的对象组。K均值聚类的时间复杂度比K媒质方法小,但K均值聚类存在极值问题。因此,我们将注意力集中在k介质聚类方法上。传统的k- medium聚类算法存在许多局限性。我们已经对这些限制进行了分析,比如寻找自然聚类的问题,输出对输入数据顺序的依赖。本文提出了一种新的网格多维K形聚类算法,该算法克服了上述限制,提供了比K形聚类更快的聚类速度。
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